Description:This two-volume book contains selected papers from the international conference "Groups 1993 Galway/St Andrews," which was held at University College Galway in August 1993. These two volumes represent the wealth and diversity of group theory. Five main lecture courses were given at the conference. These were "Geometry, Steinberg representations and complexity" by J. L. Alperin (Chicago), "Rickard equivalences and block theory" by M. Broue (ENS, Paris), "Cohomological finiteness conditions" by P. H. Kropholler (QMW, London), "Counting finite index subgroups" by A. Lubotzky (Hebrew University, Jerusalem), and "Lie methods in group theory" by E. I. Zel'manov (University of Wisconsin at Madison). Articles based on their lectures, in one case co-authored, form a substantial part of the Proceedings. Another main feature of the conference was a GAP workshop jointly run by J. NeubUser and M. Schonert (RWTH, Aachen). Two articles by Professor NeubUser, one co-authored, appear in the Proceedings. The other articles in the two volumes comprise both refereed survey and research articles contributed by other conference participants. As with the Proceedings of the earlier "Groups-St Andrews" conferences, the articles in these Proceedings will, with their many references, prove valuable both to experienced researchers and to postgraduates interested in group theory.We have made it easy for you to find a PDF Ebooks without any digging. And by having access to our ebooks online or by storing it on your computer, you have convenient answers with Groups '93 Galway/St Andrews: Volume 1 (London Mathematical Society Lecture Note Series, Series Number 211). To get started finding Groups '93 Galway/St Andrews: Volume 1 (London Mathematical Society Lecture Note Series, Series Number 211), you are right to find our website which has a comprehensive collection of manuals listed. Our library is the biggest of these that have literally hundreds of thousands of different products represented.
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Groups '93 Galway/St Andrews: Volume 1 (London Mathematical Society Lecture Note Series, Series Number 211)
Description: This two-volume book contains selected papers from the international conference "Groups 1993 Galway/St Andrews," which was held at University College Galway in August 1993. These two volumes represent the wealth and diversity of group theory. Five main lecture courses were given at the conference. These were "Geometry, Steinberg representations and complexity" by J. L. Alperin (Chicago), "Rickard equivalences and block theory" by M. Broue (ENS, Paris), "Cohomological finiteness conditions" by P. H. Kropholler (QMW, London), "Counting finite index subgroups" by A. Lubotzky (Hebrew University, Jerusalem), and "Lie methods in group theory" by E. I. Zel'manov (University of Wisconsin at Madison). Articles based on their lectures, in one case co-authored, form a substantial part of the Proceedings. Another main feature of the conference was a GAP workshop jointly run by J. NeubUser and M. Schonert (RWTH, Aachen). Two articles by Professor NeubUser, one co-authored, appear in the Proceedings. The other articles in the two volumes comprise both refereed survey and research articles contributed by other conference participants. As with the Proceedings of the earlier "Groups-St Andrews" conferences, the articles in these Proceedings will, with their many references, prove valuable both to experienced researchers and to postgraduates interested in group theory.We have made it easy for you to find a PDF Ebooks without any digging. And by having access to our ebooks online or by storing it on your computer, you have convenient answers with Groups '93 Galway/St Andrews: Volume 1 (London Mathematical Society Lecture Note Series, Series Number 211). To get started finding Groups '93 Galway/St Andrews: Volume 1 (London Mathematical Society Lecture Note Series, Series Number 211), you are right to find our website which has a comprehensive collection of manuals listed. Our library is the biggest of these that have literally hundreds of thousands of different products represented.